%0 Generic %1 citeulike:71449 %A Andary, P. %D 1997 %K algebra free homogeneous lie %T Finely homogeneous computations in free Lie algebras %U http://citeseer.ist.psu.edu/andary97finely.html %X Introduction Let A # fa 1 #a 2 #####a k gbe a set with k elements, and QhAi the associative (non-commutative) algebra on A. Defining a Lie bracket (#x# y##xy # yx)onthisQ-module turns it into a Lie algebra, and we will denote by L#A# its Lie subalgebra generated by A (i.e. L#A# is the free Lie algebra on A and QhAi its enveloping algebra). A will now be called an alphabet, whose elements are the letters,andA # is the free monoid (the set of all words) over A. We know that<F9.1

@misc{citeulike:71449, abstract = {Introduction Let A # fa 1 #a 2 #####a k gbe a set with k elements, and QhAi the associative (non-commutative) algebra on A. Defining a Lie bracket (#x# y##xy # yx)onthisQ-module turns it into a Lie algebra, and we will denote by L#A# its Lie subalgebra generated by A (i.e. L#A# is the free Lie algebra on A and QhAi its enveloping algebra). A will now be called an alphabet, whose elements are the letters,andA # is the free monoid (the set of all words) over A. We know that\<F9.1}, added-at = {2007-08-18T13:22:24.000+0200}, author = {Andary, P.}, biburl = {https://www.bibsonomy.org/bibtex/2c93c11a8ef29e26fb473742814d5d07d/a_olympia}, citeulike-article-id = {71449}, description = {citeulike}, interhash = {c600e0a6c3e8c00d3d7dee745f0e589c}, intrahash = {c93c11a8ef29e26fb473742814d5d07d}, keywords = {algebra free homogeneous lie}, timestamp = {2007-08-18T13:22:57.000+0200}, title = {Finely homogeneous computations in free Lie algebras}, url = {http://citeseer.ist.psu.edu/andary97finely.html}, year = 1997 }